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Implement the producer-consumer problem using a bounded-buffer and pthreads that manages race conditions using monitors. Use the pthread library implementation. Note: Pthreads Mutex locks and

Implement the producer-consumer problem using a bounded-buffer and pthreads that manages race conditions using monitors. Use the pthread library implementation.

Note: Pthreads Mutex locks and semaphores CAN NOT BE USED for the implementation.

Your program will run n producers and m consumers at the same time.

Use the following non-synchronized implementation as a starting point. Beware of the indexes and conditional variables. You will need to implement two indexes, one for all consumers and one for all producers. Your insert/remove conditionals (or busy waits) must take into consideration both indexes. This will convert the buffer into a circular buffer thus the indexes will only be incremented (use modulus etc) This implementation will not run correctly as it does not handle race conditions. To test your implementation you can try using 2 producers and 1 consumer.

#include  #include  #include  #include 
#define BUFFER_SIZE 20
int count = 0; int buffer [BUFFER_SIZE];
pthread_t tid;
void insert(int item){ while (count == BUFFER_SIZE); buffer[count] = item; count++; sleep(1); } 
int remove_item(){ int item; while (count == 0); item = buffer[count]; count--; sleep(1); return item; } 
void * producer(void * param){ int item; while(1){ item = rand() % BUFFER_SIZE ; insert(item); printf("inserted: %d ", item); } }
void * consumer(void * param){ int item; while(1){ item = remove_item(); printf("removed: %d ", item); } } 
int main(int argc, char * argv[]) { int producers = atoi(argv[1]); int consumers = atoi(argv[2]); int i;
 for (i = 0; i < producers; i++) pthread_create(&tid, NULL, producer,NULL);
 for (i = 0; i < consumers; i++) pthread_create(&tid, NULL, consumer, NULL); 
 pthread_join(tid,NULL); }
 

A correct implementation will run like this:

./ProducerConsumer_monitor 2 1 in: 1 inserted: 3 in: 2 inserted: 6 out: 1 removed: 3 out: 2 removed: 6 in: 3 inserted: 17 in: 4 inserted: 15 out: 3 removed: 17 in: 5 inserted: 13 in: 6 inserted: 15 in: 7 inserted: 6 out: 4 removed: 15 in: 8 inserted: 12 in: 9 inserted: 9 out: 5 removed: 13 in: 10 inserted: 1 

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